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Finite groups having an
involution centralizer with a 2-component of type PSL(3, 3)
Morton Edward Harris |
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Vol. 87 (1980), No. 1, 69–74
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Abstract |
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A finite group L is said to be quasisimple if L = L′ and L∕Z(L) is simple and is said to be 2-quasisimple if L = L′ and L∕O(L) is quasisimple. Let G denote a finite group. Then E(G) is the subgroup of G generated by all subnormal quasisimple subgroups of G and F∗(G) = E(G)F(G) where F(G) is the Fitting subgroup of G. Also a subnormal quasisimple subgroup of G is called a component of G and a subnormal 2-quasisimple subgroup of G is called a 2-component of G. |
Mathematical Subject Classification 2000
Primary: 20D05
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Milestones
Received: 21 June 1978
Published: 1 March 1980
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Authors |
| Morton Edward Harris | |
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